olem 5: Consider the following constrained nonlinear program max ln x₁ + ln x₂ 2x1 + x2 ≤ 4, x1, x2 > 0. s.t. Compute the Hessian matrix of the objective function and use it to show that the objective function is jointly concave (a function f is concave if and only if -f is convex) in ₁ and ₂ Find a point (1, 2) that satisfies the KKT conditions. |

Q: Let f(z)= z* –4z° +11z? -14z+10. Given that 1+i is a zero of f, find the other zeros of f.

A:

Q: Differentiate. y = 7+ x

A: Given Expression : y=x7+x y=x7+x-1 Differentiate by using Product Rule…

Q: 2. y=x,Y=0,X=2, X=3

A:

Q: Given the tabl comPlete the

A: Since you have posted a question with multiple sub-parts, we will solve the first three sub-parts…

Q: 1. Let (x) = x2 + 2. Then (*+h)-f(x) A) 2x + h 2xh+ h2+4 C) B) 1 D) None of the above

A: Hey, since there are multiple questions posted, we will answer first question. If you want any…

Q: Please TYPE this out.  I do not want it handwritten.

A: The given function is y=xx4+4

Q: PLEASE WRITE OUT THE WORK ASAP, do NOT TYPE IT

A:

Q: Can you write it please in clear handw

A: Let's solve.

Q: Clarify step 2

A: Given Information: Sample size n=1032Sample proportion pˆ=73%=0.73Margin of error E=3.9%=0.039

Q: then A(-2u - 20) = -2 ---B 5 and Au 3 Au = 2 4

A:

Q: Please help lol

A: b) c)